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Unified formulation of geometrically nonlinear refined beam theories

Mechanics of advanced materials and structures, 2018-01, Vol.25 (1), p.15-31

2018

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Carrera unified formulation (CUF) for the micropolar plates and shells. I. Higher order theory

Mechanics of advanced materials and structures, 2022-02, Vol.29 (6), p.773-795

2022

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Carrera unified formulation (CUF) for the micropolar beams: Analytical solutions

Mechanics of advanced materials and structures, 2021-03, Vol.28 (6), p.583-607

2021

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Carrera Unified Formulation (CUF) for the composite shells of revolution. Equivalent single layer models

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.22-44

2024

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Carrera unified formulation for the micropolar plates

Mechanics of advanced materials and structures, 2022-08, Vol.29 (22), p.3163-3186

2022

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Carrera unified formulation (CUF) for the shells of revolution. Numerical evaluation

Mechanics of advanced materials and structures, 2024-04, Vol.31 (7), p.1597-1619

2024

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Carrera unified formulation (CUF) for the micropolar plates and shells. II. Complete linear expansion case

Mechanics of advanced materials and structures, 2022-02, Vol.29 (6), p.796-815

2022

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Free vibration analysis of rotating composite blades via Carrera Unified Formulation

Composite structures, 2013-12, Vol.106, p.317-325

2013

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Coupling three‐dimensional peridynamics and high‐order one‐dimensional finite elements based on local elasticity for the linear static analysis of solid beams and thin‐walled reinforced structures

International journal for numerical methods in engineering, 2020-11, Vol.121 (22), p.5066-5081

2020

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Analysis of plate reinforced by straight and curved stiffeners by using novel plate elements with refined through-the-thickness expansion

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.13-21

2024

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Effects of thickness stretching in functionally graded plates and shells

Composites. Part B, Engineering, 2011-03, Vol.42 (2), p.123-133

2011

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Carrera unified formulation (CUF) for the micropolar plates and shells. III. Classical models

Mechanics of advanced materials and structures, 2022-12, Vol.29 (27), p.6336-6360

2022

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On the use of the Murakami's zig-zag function in the modeling of layered plates and shells

Computers & structures, 2004-03, Vol.82 (7), p.541-554

Carrera, E

2004

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One-dimensional finite element formulation with node-dependent kinematics

Computers & structures, 2017-11, Vol.192, p.114-125

2017

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Unified one-dimensional finite element for the analysis of hyperelastic soft materials and structures

Mechanics of advanced materials and structures, 2023-01, Vol.30 (2), p.342-355

2023

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Theories and finite elements for multilayered, anisotropic, composite plates and shells

Archives of computational methods in engineering, 2002-06, Vol.9 (2), p.87-140

Carrera, E

2002

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Geometrically nonlinear analysis and vibration of in-plane-loaded variable angle tow composite plates and shells

Acta mechanica, 2023, Vol.234 (1), p.85-108

2023

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Carrera unified formulation (CUF) for shells of revolution. I. Higher-order theory

Acta mechanica, 2023, Vol.234 (1), p.109-136

2023

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Laminated beam analysis by polynomial, trigonometric, exponential and zig-zag theories

European journal of mechanics, A, Solids, 2013-09, Vol.41, p.58-69

2013

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Static analyses of FGM beams by various theories and finite elements

Composites. Part B, Engineering, 2015-04, Vol.72, p.1-9

2015

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Nonlinear hygrothermal vibration and buckling analysis of imperfect FG-CNTRC cylindrical panels embedded in viscoelastic foundations

European journal of mechanics, A, Solids, 2021-01, Vol.85, p.104107, Article 104107

2021

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Thermal Stability of FGM Sandwich Plates Under Various Through-the-Thickness Temperature Distributions

Journal of thermal stresses, 2014-12, Vol.37 (12), p.1449-1481

2014

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Selection of element-wise shell kinematics using neural networks

Computers & structures, 2021-02, Vol.244, p.106425, Article 106425

2021

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Analytical solution for the micropolar cylindrical shell: Carrera unified formulation (CUF) approach

Continuum mechanics and thermodynamics, 2024-09, Vol.36 (5), p.1031-1051

2024

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A Survey With Numerical Assessment of Classical and Refined Theories for the Analysis of Sandwich Plates

Applied mechanics reviews, 2009-01, Vol.62 (1)

2009

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Unified formulation of geometrically nonlinear refined beam theories

Carrera unified formulation (CUF) for the micropolar plates and shells. I. Higher order theory

Carrera unified formulation (CUF) for the micropolar beams: Analytical solutions

Carrera Unified Formulation (CUF) for the composite shells of revolution. Equivalent single layer models

Carrera unified formulation for the micropolar plates

Carrera unified formulation (CUF) for the shells of revolution. Numerical evaluation

Carrera unified formulation (CUF) for the micropolar plates and shells. II. Complete linear expansion case

Free vibration analysis of rotating composite blades via Carrera Unified Formulation

Coupling three‐dimensional peridynamics and high‐order one‐dimensional finite elements based on local elasticity for the linear static analysis of solid beams and thin‐walled reinforced structures

Analysis of plate reinforced by straight and curved stiffeners by using novel plate elements with refined through-the-thickness expansion

Effects of thickness stretching in functionally graded plates and shells

Carrera unified formulation (CUF) for the micropolar plates and shells. III. Classical models

On the use of the Murakami's zig-zag function in the modeling of layered plates and shells

One-dimensional finite element formulation with node-dependent kinematics

Unified one-dimensional finite element for the analysis of hyperelastic soft materials and structures

Theories and finite elements for multilayered, anisotropic, composite plates and shells

Geometrically nonlinear analysis and vibration of in-plane-loaded variable angle tow composite plates and shells

Carrera unified formulation (CUF) for shells of revolution. I. Higher-order theory

Laminated beam analysis by polynomial, trigonometric, exponential and zig-zag theories

Static analyses of FGM beams by various theories and finite elements

Nonlinear hygrothermal vibration and buckling analysis of imperfect FG-CNTRC cylindrical panels embedded in viscoelastic foundations

Thermal Stability of FGM Sandwich Plates Under Various Through-the-Thickness Temperature Distributions

Selection of element-wise shell kinematics using neural networks

Analytical solution for the micropolar cylindrical shell: Carrera unified formulation (CUF) approach

A Survey With Numerical Assessment of Classical and Refined Theories for the Analysis of Sandwich Plates

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